Adding neutral mutations to a population with existing ancestry

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Adding neutral mutations to a population with existing ancestry#

The simulation done here is taken from another vignette.

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import fwdpy11

pop = fwdpy11.DiploidPopulation(500, 1.0)

rng = fwdpy11.GSLrng(54321)

GSSmo = fwdpy11.GaussianStabilizingSelection.single_trait(
    [
        fwdpy11.Optimum(when=0, optimum=0.0, VS=1.0),
        fwdpy11.Optimum(when=10 * pop.N - 200, optimum=1.0, VS=1.0),
    ]
)

rho = 1000.

p = {
    "nregions": [],
    "gvalue": fwdpy11.Additive(2.0, GSSmo),
    "sregions": [fwdpy11.GaussianS(0, 1., 1, 0.1)],
    "recregions": [fwdpy11.PoissonInterval(0, 1., rho / float(4 * pop.N))],
    "rates": (0.0, 1e-3, None),
    "prune_selected": False,
    "demography": fwdpy11.ForwardDemesGraph.tubes([pop.N], burnin=10),
    "simlen": 10 * pop.N,
}
params = fwdpy11.ModelParams(**p)

fwdpy11.evolvets(rng, pop, params, 100, suppress_table_indexing=True)

We can add mutations to the tables via fwdpy11.infinite_sites():

nmuts = fwdpy11.infinite_sites(rng, pop, 1e-3)
print(f"{nmuts} mutations added")

19 mutations added

We can check that the tables do indeed have these variants:

neut = 0
non_neut = 0
for m in pop.tables.mutations:
    if m.neutral is True:
        neut += 1
    else:
        non_neut += 1
print(f"There are {neut} neutral and {non_neut} non-neutral mutations")

There are 19 neutral and 16 non-neutral mutations

The number of genomes containing each mutation get recorded:

for m in pop.tables.mutations:
    if m.neutral is True:
        print(pop.mcounts[m.key])

1
1
17
1
9
1
27
20
10
31
143
444
1
4
528
21
5
1
267

Limitations#

  • Only the infinitely-many sites model is implemented here. For more general models, you can transfer the data to tskit format and use that library to add mutations. See Converting data to tskit format.

  • Currently, we only support a constant mutation rate across the genome. We will generalize this in a future release. In the mean time, you can add neutral mutations during the simulation as described here.

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